Find the area of square whose 1 pair of opposite vertices are (8,-1)&(4,-4).
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Answers
Answered by
8
Step-by-step explanation:
Let the square be ABCD such B(4,-4) and D(8,-1) and sides be a
BD = √(x2-x1)²+(y2-y1)²
= √(8-4)²+(-1-(-4))²
= √(4)²+(3)²
= √16+9
= √25 = 5 units
By Pythagoras theorem
BD² = a²+a²
5² = 2a²
a = 5/√2
Area of square = a²
= (5/√2)²
= 25/2
12.5 unit²
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Answered by
2
Step-by-step explanation:
Let the square be ABCD such B(4,-4) and
D(8,-1) and sides be m
BD = under root of (x2-x1)²+(y2-y1)²... by distance formula..
= under root of (8-4)²+(-1-(-4)² =
= under root of (4)²+(3)?
= 16+9
= under root of 25 = 5 units
By Pythagoras theorem
BD² = m²+m²
52 = 2m²
m = 5root 2
Area of square = m²
= (5root2)2
= 25/2
12.5 unit²..
sry for late answer pickachu..
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